This advanced text for psychology, human development, and education provides students with state-of-the-art overviews of the discipline in an accessible, affordable format. Unique both in the depth of its coverage and in the timeliness of the research that it presents, this comprehensive text conveys the field of child and adolescent development through the voices of scientists who themselves are now shaping the field.
(Applause Books). This landmark publication is printed in clear, legible type. Each play has its own comprehensive introduction as well as extensive, expert annotations. Highlighted areas show where lines have been altered over time and also shows where verse has been changed to prose in the past (but not here!) The original compositions are marked and folio clues are highlighted.
The Signet Classic Shakespeare Series The work of the world's greatest dramatist edited by outstanding scholars The Sonnets UNIQUE FEATURES OF THE SIGNET CLASSICS SHAKESPEARE - An extensive overview of Shakespeare's life, world, and sonnets by the general editor of the Signet Classics Shakespeare series, Sylvan Barnet, Tufts University - Special introduction to "The Sonnets," by W. H. Auden - Literary criticism by William Empson, Hallett Smith, Winifred M. T. Nowottny, and Helen Vendler - Detailed footnotes at the bottom of each page of the sonnets - List of recommended reading - All text printed in the clearest, most readable type
Classical Sobolev spaces, based on Lebesgue spaces on an underlying domain with smooth boundary, are not only of considerable intrinsic interest but have for many years proved to be indispensible in the study of partial differential equations and variational problems. Many developments of the basic theory since its inception arise in response to concrete problems, for example, with the (ubiquitous) sets with fractal boundaries. The theory will probably enjoy substantial further growth, but even now a connected account of the mature parts of it makes a useful addition to the literature. Accordingly, the main themes of this book are Banach spaces and spaces of Sobolev type based on them; integral operators of Hardy type on intervals and on trees; and the distribution of the approximation numbers (singular numbers in the Hilbert space case) of embeddings of Sobolev spaces based on generalised ridged domains. This timely book will be of interest to all those concerned with the partial differential equations and their ramifications. A prerequisite for reading it is a good graduate course in real analysis.
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